yt =γ 1 cosθ 1 A 1 sinω 1 t+γ 1 sinθ 1 A 1 cosω 1 t+
γ 2 cosθ 2 A 2 sinω 2 t +γ 2 sinθ 2 A 2 cosω 2 t +....
The estimation algorithm uses Aisin(ωit) and Aicos(ωit) as regressors to estimate γicos(θi)
and γisin(θi). For N frequencies, the algorithm uses 2N regressors.
The computation assumes that the perturbation signal u(t) is applied to a plant with zero
nominal input and output. To achieve this condition, the block subtracts from the
measured plant input and output signals their values measured at the start of the
experiment.
References
[1] Wellstead, P. E., “Frequency Response Analysis.” Technical Report 10, Solartron
Instruments, Hampshire, England, 1997.
Extended Capabilities
C/C++ Code Generation
Generate C and C++ code using Simulink® Coder™.
PLC Code Generation
Generate Structured Text code using Simulink® PLC Coder™.
See Also
Closed-Loop PID Autotuner
Topics
“Online Frequency Response Estimation Basics” on page 6-2
“Deploy Frequency Response Estimation Algorithm for Real-Time Use” on page 6-11
“Online Estimation Using Plant Modeled in Simulink” on page 6-6
16 Blocks — Alphabetical List